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you mean -x + 3y + 6 = 0?
y = x/3 - 2
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∙ 15y ago
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How do you solve 2x-3y6?
just solve for x. 1) add 3y6 to both sides 2x=3y6 2) divide both sides by 2 to get x by itself: x=3y6/2
What model is this Yamaha with VIN 3Y6-101457?
SR-250
What is the simplified radical form of square root of 45y12?
sqrt(45y12) = sqrt(5*9y12) = sqrt(5)*sqrt(9y12) = sqrt(5)*3y6
What model is this Yamaha with VIN number 3Y6-101457?
SR250 pre 1981
How many ordered pairs are in 15x plus 3y6 and 2y-10x plus 4?
There are infinitely many in each of the two curves/lines.
Graph 2x 3y6 on a plane?
I'm sorry I cant graph this, because I don't have a way to show you. But, you can look on google.com, and type in 'graphing calculator'. This should help you.
What is -x plus 3y6 and x plus 3y18 solved by substitution?
If you mean: -x+3y = 6 and x+3y = 18 then by substitution x = 6 and y = 4
What is the area of the triangle formed by the 2x 3y6 and the coordinate axes?
If you mean: 2x+3y = 6 then the coordinates are (3, 0) and (0, 2) giving the triangle an area of 3 square units
Which statement is true about the graphs of these equations 2x-3y6 4x-6y1?
If you mean: 2x-3y = 6 and 4x-6y = 1 then it works out that the equations are parallel to each other because both of their slopes are 2/3
Can you add unknowns that have coefficients and exponents?
the unknowns must be the same variable and the exponents have to be the same. examples) x4 + y4 cannot be added because they are not the same variable. x3 + x2 cannot be added because they have different exponents. 3y6 + 5y6 can be added because they have the same variable and exponents. (answer: 8y6)
What is the slope of 5x 3y6?
This question is missing crucial information. Specifically the mathematical operators... as in +, -, x, /,=... and so on. POSSIBLE INTERPRETATIONS OF QUESTION: 5x-3y=6 ---> SLOPE= 5/3 5x+3y=6 ---> SLOPE= -5/3 5x*3y=6 ---> SLOPE= Not Applicable (Rational Function) 5x/3y=6 ---> SLOPE= 5/18 5x=3y-6 ---> SLOPE= 5/3 5x=3y+6 ---> SLOPE= 5/3 5x=3y*6 ---> SLOPE= 5/18 5x=3y/6 ---> SLOPE= 10/1 I hope one of these worked.
